打印最长的子字符串而不重复字符

给定一个字符串,打印不重复字符的最长子字符串。例如,“ABDEFGABEF”中没有重复字符的最长子字符串是“BDEFGA”和“DEFGAB”,长度为6。对于“BBBB”,最长的子串是“B”,长度为1。所需的时间复杂度为O(n),其中n是字符串的长度。 先决条件: 无重复字符的最长子字符串的长度 例如:

null
Input : GEEKSFORGEEKSOutput : EKSFORGInput : ABDEFGABEFOutput : BDEFGA 

方法: 其思想是遍历字符串,并将每个已访问的字符的最后一次出现存储在哈希表中(这里无序的_映射用作哈希,键作为字符,值作为其最后位置)。变量st存储当前子字符串的起始点,maxlen存储最大长度子字符串的长度,start存储最大长度子字符串的起始索引。遍历字符串时,检查哈希表中是否存在当前字符。如果不存在,则将当前字符存储在哈希表中,并将值作为当前索引。如果它已经存在于哈希表中,这意味着当前字符可以在当前子字符串中重复。对于该检查,如果字符的上一次出现在当前子字符串的起始点st之前或之后。如果在st之前,则只更新哈希表中的值。如果在st之后,则将当前子字符串curren的长度作为i-st,其中i是当前索引。比较currlen和maxlen。如果maxlen小于currlen,则将maxlen更新为currlen,并以st开头。在完全遍历字符串后,所需的最长子字符串(无重复字符)是从s[start]到s[start+maxlen-1]。 实施:

C++

// C++ program to find and print longest
// substring without repeating characters.
#include <bits/stdc++.h>
using namespace std;
// Function to find and print longest
// substring without repeating characters.
string findLongestSubstring(string str)
{
int i;
int n = str.length();
// starting point of current substring.
int st = 0;
// length of current substring.
int currlen;
// maximum length substring without repeating
// characters.
int maxlen = 0;
// starting index of maximum length substring.
int start;
// Hash Map to store last occurrence of each
// already visited character.
unordered_map< char , int > pos;
// Last occurrence of first character is index 0;
pos[str[0]] = 0;
for (i = 1; i < n; i++) {
// If this character is not present in hash,
// then this is first occurrence of this
// character, store this in hash.
if (pos.find(str[i]) == pos.end())
pos[str[i]] = i;
else {
// If this character is present in hash then
// this character has previous occurrence,
// check if that occurrence is before or after
// starting point of current substring.
if (pos[str[i]] >= st) {
// find length of current substring and
// update maxlen and start accordingly.
currlen = i - st;
if (maxlen < currlen) {
maxlen = currlen;
start = st;
}
// Next substring will start after the last
// occurrence of current character to avoid
// its repetition.
st = pos[str[i]] + 1;
}
// Update last occurrence of
// current character.
pos[str[i]] = i;
}
}
// Compare length of last substring with maxlen and
// update maxlen and start accordingly.
if (maxlen < i - st) {
maxlen = i - st;
start = st;
}
// The required longest substring without
// repeating characters is from str[start]
// to str[start+maxlen-1].
return str.substr(start, maxlen);
}
// Driver function
int main()
{
string str = "GEEKSFORGEEKS" ;
cout << findLongestSubstring(str);
return 0;
}


JAVA

// Java program to find
// and print longest substring
// without repeating characters.
import java.util.*;
class GFG{
// Function to find and print longest
// substring without repeating characters.
public static String findLongestSubstring(String str)
{
int i;
int n = str.length();
// Starting point
// of current substring.
int st = 0 ;
// length of
// current substring.
int currlen = 0 ;
// maximum length
// substring without
// repeating characters.
int maxlen = 0 ;
// starting index of
// maximum length substring.
int start = 0 ;
// Hash Map to store last
// occurrence of each
// already visited character.
HashMap<Character,
Integer> pos = new HashMap<Character,
Integer>();
// Last occurrence of first
// character is index 0;
pos.put(str.charAt( 0 ), 0 );
for (i = 1 ; i < n; i++)
{
// If this character is not present in hash,
// then this is first occurrence of this
// character, store this in hash.
if (!pos.containsKey(str.charAt(i)))
{
pos.put(str.charAt(i), i);
}
else
{
// If this character is present
// in hash then this character
// has previous occurrence,
// check if that occurrence
// is before or after starting
// point of current substring.
if (pos.get(str.charAt(i)) >= st)
{
// find length of current
// substring and update maxlen
// and start accordingly.
currlen = i - st;
if (maxlen < currlen)
{
maxlen = currlen;
start = st;
}
// Next substring will start
// after the last occurrence
// of current character to avoid
// its repetition.
st = pos.get(str.charAt(i)) + 1 ;
}
// Update last occurrence of
// current character.
pos.replace(str.charAt(i), i);
}
}
// Compare length of last
// substring with maxlen and
// update maxlen and start
// accordingly.
if (maxlen < i - st)
{
maxlen = i - st;
start = st;
}
// The required longest
// substring without
// repeating characters
// is from str[start]
// to str[start+maxlen-1].
return str.substring(start,
start +
maxlen);
}
// Driver Code
public static void main(String[] args)
{
String str = "GEEKSFORGEEKS" ;
System.out.print(findLongestSubstring(str));
}
}
// This code is contributed by divyeshrabadiya07


Python3

# Python3 program to find and print longest
# substring without repeating characters.
# Function to find and print longest
# substring without repeating characters.
def findLongestSubstring(string):
n = len (string)
# starting point of current substring.
st = 0
# maximum length substring without
# repeating characters.
maxlen = 0
# starting index of maximum
# length substring.
start = 0
# Hash Map to store last occurrence
# of each already visited character.
pos = {}
# Last occurrence of first
# character is index 0
pos[string[ 0 ]] = 0
for i in range ( 1 , n):
# If this character is not present in hash,
# then this is first occurrence of this
# character, store this in hash.
if string[i] not in pos:
pos[string[i]] = i
else :
# If this character is present in hash then
# this character has previous occurrence,
# check if that occurrence is before or after
# starting point of current substring.
if pos[string[i]] > = st:
# find length of current substring and
# update maxlen and start accordingly.
currlen = i - st
if maxlen < currlen:
maxlen = currlen
start = st
# Next substring will start after the last
# occurrence of current character to avoid
# its repetition.
st = pos[string[i]] + 1
# Update last occurrence of
# current character.
pos[string[i]] = i
# Compare length of last substring with maxlen
# and update maxlen and start accordingly.
if maxlen < i - st:
maxlen = i - st
start = st
# The required longest substring without
# repeating characters is from string[start]
# to string[start+maxlen-1].
return string[start : start + maxlen]
# Driver Code
if __name__ = = "__main__" :
string = "GEEKSFORGEEKS"
print (findLongestSubstring(string))
# This code is contributed by Rituraj Jain


C#

// C# program to find
// and print longest substring
// without repeating characters.
using System;
using System.Collections.Generic;
class GFG{
// Function to find and
// print longest substring
// without repeating characters.
public static String findlongestSubstring(String str)
{
int i;
int n = str.Length;
// Starting point
// of current substring.
int st = 0;
// length of
// current substring.
int currlen = 0;
// maximum length
// substring without
// repeating characters.
int maxlen = 0;
// starting index of
// maximum length substring.
int start = 0;
// Hash Map to store last
// occurrence of each
// already visited character.
Dictionary< char ,
int > pos = new Dictionary< char ,
int >();
// Last occurrence of first
// character is index 0;
pos.Add(str[0], 0);
for (i = 1; i < n; i++)
{
// If this character is not present in hash,
// then this is first occurrence of this
// character, store this in hash.
if (!pos.ContainsKey(str[i]))
{
pos.Add(str[i], i);
}
else
{
// If this character is present
// in hash then this character
// has previous occurrence,
// check if that occurrence
// is before or after starting
// point of current substring.
if (pos[str[i]] >= st)
{
// find length of current
// substring and update maxlen
// and start accordingly.
currlen = i - st;
if (maxlen < currlen)
{
maxlen = currlen;
start = st;
}
// Next substring will start
// after the last occurrence
// of current character to avoid
// its repetition.
st = pos[str[i]] + 1;
}
// Update last occurrence of
// current character.
pos[str[i]] = i;
}
}
// Compare length of last
// substring with maxlen and
// update maxlen and start
// accordingly.
if (maxlen < i - st)
{
maxlen = i - st;
start = st;
}
// The required longest
// substring without
// repeating characters
// is from str[start]
// to str[start+maxlen-1].
return str.Substring(start,
maxlen);
}
// Driver Code
public static void Main(String[] args)
{
String str = "GEEKSFORGEEKS" ;
Console.Write(findlongestSubstring(str));
}
}
// This code is contributed by shikhasingrajput


Javascript

<script>
// JavaScript program for the above approach
// Function to find and print longest
// substring without repeating characters.
function findLongestSubstring(str)
{
var i;
var n = str.length;
// starting point of current substring.
var st = 0;
// length of current substring.
var currlen;
// maximum length substring without repeating
// characters.
var maxlen = 0;
// starting index of maximum length substring.
var start;
// Hash Map to store last occurrence of each
// already visited character.
var pos = new Map();
// Last occurrence of first character is index 0;
pos.set(str[0], 0);
for ( var i = 1; i < n; i++) {
// If this character is not present in hash,
// then this is first occurrence of this
// character, store this in hash.
if (!pos.has(str[i]))
pos.set(str[i],i) ;
else {
// If this character is present in hash then
// this character has previous occurrence,
// check if that occurrence is before or after
// starting point of current substring.
if (pos.get(str[i]) >= st) {
// find length of current substring and
// update maxlen and start accordingly.
currlen = i - st;
if (maxlen < currlen) {
maxlen = currlen;
start = st;
}
// Next substring will start after the last
// occurrence of current character to avoid
// its repetition.
st = pos.get(str[i]) + 1;
}
// Update last occurrence of
// current character.
pos.set(str[i], i);
}
}
// Compare length of last substring with maxlen and
// update maxlen and start accordingly.
if (maxlen < i - st) {
maxlen = i - st;
start = st;
}
// The required longest substring without
// repeating characters is from str[start]
// to str[start+maxlen-1].
return str.substr(start,maxlen);
}
var str = "GEEKSFORGEEKS" ;
document.write(findLongestSubstring(str));
// This code is contributed by SoumikMondal
</script>


输出:

EKSFORG 

时间复杂性: O(n) 辅助空间: O(n)

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